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WorksheetsA1-CHAPTER 7 TEST 2024-25
Total questions: 175
Worksheet time: 11hrs 14mins
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(2x-7)
2x - 5
x - 4 + (3/4x - 5)
2x + 4 + (3/4x - 5)
2x + 4
Divide:
(4x2 - 24x + 35) / (2x - 5)
2x - 7
2x - 12
2x + 12
2x + 7
Find the quotient when (21x2 - 52x + 32) is divided by (7x - 8).
3x + 4
3x + 3
3x - 4
3x + 2
The area of a rectangular pool table is: x2 + 14x +40.
The length is x + 4. What is the width?
x + 8
x + 14
x + 10
x +4
(4x2 - 24x + 35) / (2x - 5)
DIVIDE BY LONG DIVISION
(2x3 - 5x2 + 3x + 7) ÷ (x - 2)
2x3 - x2 + x + 9
2x2 - x + 1
2x2 - x + 1 + 9/x-2
2x2 - 9x - 15 - 23/x-2
Solve using long division (2x2+6x−20)÷(2x−4)
x+5+2x−42
x−8
x−5+2x−43
x+5
(2x2 + 5x - 7) + ( 3 - 4x2 + 6x)
(5x2 -3x + 4) + (6x -3x2 - 3)
(3y2 + y3 - 5) + (4y2 -4y + 2y3 + 8)
(3- 2x + 2x2) - (4x -5 +3x2)
(3x4 - 4 - 5x2) - (1 - x2 + 2x3)
(p3 - 6p4 + 1) - (8p4 - 8p3 + 7)
(4a + 1 + 4a4) - (4a3 + 2a + 3a4)
(4n4 - 8n + 4) - (8n2 + 4n4 + 1)
(13x + 30) - (20x + 6)
(9x + 17) + (19x - 27)
(3x - 4) + (12x + 10)
(3- 2x + 2x2) - (4x -5 +3x2)
(3y2 + y3 - 5) + (4y2 -4y + 2y3 + 8)
(p3 - 6p4 + 1) - (8p4 - 8p3 + 7)
(4v3 + 3v - 8v4) + (4v - 8v4 - 7)
(5b - 3b3 - 8b2) - (2b3 - 4b2 + 6b - 3b4)
(7k + 2k3 - 8k4) - (4k3 - 5k + 4k2 - 7k4)
(3x - 4) + (12x + 10)
(9x + 17) + (19x - 27)
(13x + 30) - (20x + 6)
(4x2+ x) - (x2+ 2x)
(2x2 + 5x - 7) +
(- 4x2 + 6x + 3)
Find the Sum
(5x + 2) + (4x + 5)
9x – 7
-9x–11
9x+7
Solve the following problem.
(7x2 +3x + 10) - (4x2+ 2x + 6)
3x2 -5x + 16
11x2 + 5x + 16
3x2 + x + 4
7x2 + x + 6
Find the sum.
(12x2 - 8x + 12) +
(x2 + 6x + 3)
12x2 + 2x + 12
13x2 - 2x + 15
12x2 - 2x + 15
11x2 - 14x + 15
Solve the following problem.
(4x2 +10x - 8) - (2x2 - 2x + 6)
2x2 +8x - 2
6x2 -12x - 14
2x2 + 12x -14
6x2 + 8x + 2
(4n4 - 8n + 4) - (8n2 + 4n4 + 1)
(4v3 + 3v - 8v4) + (4v - 8v4 - 7)
(4x - 2x3) + (5x3 - 4x + 5)
(5x + x2 - 4) - (4x - x2 + 6)
(6b3 + 6 - b4) - (8b3 - 6b4 + 2)
(2x2 + 5x - 7) + ( 3 - 4x2 + 6x)
What is the Perimeter?
3x - 3 inches
6x - 6 inches
3x - 6 inches
6x - 3 inches
The perimeter of the
triangle is 10x+20 . Find the length of the missing side.
6x+10
15x+30
5x+10
5x−10
6b
b + 5
b + 9
b - 13
4x
4x + 30
4x - 30
4x + 2
2a + 14
a + 4
2a -12
2a - 8
z + 6
z + 11
3z + 11
3z + 8
t + 18
2t + 18
2t + 12
2t + 24
w - 18
w- 16
4w - 34
4w + 34
16u + 20
34u + 36
24u + 16
30u + 26
Find the perimeter of a square with side length of
4x+8
2x+4
x2+4x+4
4x4+8
Find the perimeter of the triangle
4x+64
4x2+64
3x+50
3x2+50
Find the perimeter of a rectangle with a length of 5x−6 and a width of 3x2
6x2+10x−12
6x4+10x2−12
6x2+10x
6x2+10x+12
Multiply
Multiply
Multiply
Multiply
Multiply
Multiply
Multiply
Multiply
5x(4x3 + 8)
9x4 + 40x
20x4 + 40x
20x3 + 40x
9x4 + 13x
x2(2x+3)
Multiply.
2(x−4)
24x2+12x
2x−8
6x3+4x2
8x+8
Multiply.
6x2(2x−1)
20x4−16x3
12x3−6x2
48x3−48x2
10x−4
Multiply.
3(5n−7)
6n+12
12n+16
12n4−21n3
15n−21
Multiply.
5v3(2v2+6v−7)
25v4+25v3−30v2
56v2−14v−7
10v5+30v4−35v3
40v3+40v2−20v
Multiply.
4k(2k2+5k+1)
7k3−56k20−28k
8k2+10k−10
21k2−24k−24
8k3+20k2+4k
(3x + 2)(2x + 4)
(3x – 1)(x + 5)
(n - 5)(n - 1)
(x + 12)(x - 12)
(p − 8)2
Hint: (p − 8)2 = (p − 8)(p − 8)
Multiply:
(2x−7)(x+2)2x2−5x+4
2x2+3x+14
2x2−3x−14
x2+3x−14
What is the area of this rectangle?
48
8x2+14x+6
8x2+x+5
2x2+6x+8
Write in standard form:
2x(x+3)3x+6
2x2+6
2x2+6x
8x
2x ( -2x -3)
(4x+3)(2x-1)
(4x - 1)(5x−2)
20x2 + 3x − 2
20x2 − 11x + 5
20x2 − 13x + 2
20x2 − 3x − 2
(x+5)2
Multiply:
(y + 9)2
y2 +18y + 81
y2 + 81
y + 9
y2 +18y + 18
Multiply:
(z + 10)2
z2 + 10z + 100
z2 + 20z + 100
z2 + 100
z2 + 20z + 20
Multiply:
(2x + 1)2
4x2 + 1
4x2 + 2x + 1
4x2 + 4x + 1
2x2 + 4x + 1
Multiply:
(a + b)2
a2 + 2ab + b2
a2 + 2ab + 2b
a2 + 4a + b2
a2 + 2a + b2
Multiply:
(x - 3)2
x2 + 9
x2 - 6x - 9
x2 - 6x + 9
x2 - 3x - 9
Multiply:
(p - 4)2
p - 8p + 4
p2 - 8p + 16
p2 - 4p + 16
p2 - 4p + 8
Multiply:
(t - 9)(t + 9)
t2 - 18t - 81
t2 + 18t - 81
t2 + 81
t2 - 81
Multiply:
(p + 7)(p - 7)
p2 - 49
p2 + 49
p2 - 14p - 49
p2 + 14p + 49
Multiply:
(3x + 4)(3x - 4)
9x2 + 16
9x2 - 16
9x2 - 12x - 16
9x2 - 24x - 16
Multiply:
(a - b)(a + b)
a2 + b2
a2 - 2ab - b2
a2 + 2ab - b2
a2 - b2
BOX 1:
(x2 + 12)(x2 - 12) =
x2 - 144
x4 - 144
x - 144
x4 + 144
BOX 4: Multiply the binomials.
(x + 8)(x - 8)
x2 + 8x + 64
x2 + 64
x2 - 64
x2 + 16x - 64
(y − 5)(y + 5)
(c + 9)(c - 9)
c2 - 81
c2 + 81
c2 - 18c - 81
c2 + 18c - 81
x2−25
x2+10x+25
x2−10x+25
x2+25
100x2+9
100x2+60x+9
100x2−60x+9
100x2−9
64a2+64a+16
64a2−64a+16
64a2+16
64a2−16
36v2−9
36v2−36v+9
36v2+9
36v2+36v+9
(n + 8)2
(x − 8)2
(y − 5)(y + 5)
(p − 6)2
(2b − 6)(2b + 6)
(2k − 5)2
Find the area of a square with side length x+2
x2+4x+4
x2+2x+4
4x+8
x2+4
The length of a rectangle is x + 2 units and the width is 3x + 7
units. Find the area.
3x2 + 9x + 14 square units
3x2 + 13x + 14 square units
4x + 9 square units
8x + 18 square units
What is the area of the ractangle?
25x2 − 20x
20x − 8
10x − 4
44
What is the are of the triangle that has a height of x2 and a base of 2x+6
x3+3x2
x3+6x2
2x3+6x2
2x3+3x2
What is the area of a square with sides (4x+3) ?
16x2+9
16x+12
16x2+24x+9
16x2+14x+9
What is the area of a square if the sides are (2x+9) ?
4x2+36x+81
4x2+81
4x2+22x+18
8x+36
(9x2 + 6x) ÷ 3x
2x3x2−2xy
1.5x3 −x2y
1.5x − y
1.5x + y
1.5x − 2y
2a2bc6a3b2c4 − 8a2b2c
3abc − 4abc
3abc3 − 4b
3a3b2c4 − 4b
3abc +4b
3y218y6 +9y4 −12y2
6y2 +3y2 −4y2
15y4 +6y2 − 9
6y4 +3y2−4
6y3 −3y2 +4y
(45x6y9) / (5x4y2)
Simplify
4x2y510x8y5
6x6y
25x6
25x6y
6x6
___________________________
(2x-7)
2x - 5
x - 4 + (3/4x - 5)
2x + 4 + (3/4x - 5)
2x + 4
Divide:
(4x2 - 24x + 35) / (2x - 5)
2x - 7
2x - 12
2x + 12
2x + 7
Find the quotient when (21x2 - 52x + 32) is divided by (7x - 8).
3x + 4
3x + 3
3x - 4
3x + 2
The area of a rectangular pool table is: x2 + 14x +40.
The length is x + 4. What is the width?
x + 8
x + 14
x + 10
x +4
(4x2 - 24x + 35) / (2x - 5)
DIVIDE BY LONG DIVISION
(2x3 - 5x2 + 3x + 7) ÷ (x - 2)
2x3 - x2 + x + 9
2x2 - x + 1
2x2 - x + 1 + 9/x-2
2x2 - 9x - 15 - 23/x-2
Solve using long division (2x2+6x−20)÷(2x−4)
x+5+2x−42
x−8
x−5+2x−43
x+5
